Local Alliances

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منابع مشابه

Systems Change and Local Alliances to Address Community Challenges.

for the largest increase in percentage of eligible people enrolled in the insurance exchange of the Affordable Care Act of any large city in America.4 Competition has a place, but collaboration can get a lot more done. Another alliance that might improve longterm health is outlined in the article from Traun and colleagues,5 where they interviewed pediatricians about attitudes and approaches to ...

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Strong Alliances in Graphs

For any simple connected graph $G=(V,E)$, a defensive alliance is a subset $S$ of $V$ satisfying the condition that every vertex $vin S$ has at most one more neighbour in $V-S$ than it has in $S$. The minimum cardinality of any defensive alliance in $G$ is called the alliance number of $G$, denoted $a(G)$. In this paper, we introduce a new type of alliance number called $k$-strong alliance numb...

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Are current syndicated loan alliances related to past alliances?

The odds of a current syndicate relationship between two lenders depend upon their previous alliances. The odds are significantly higher [lower] and strongest for a current lead–participant relationship with a continuation [reversal] of their previous roles. To illustrate, the odds are nearly four times higher when two lenders have allied in the previous 5 years. The strength of lead–participan...

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On defensive alliances and strong global offensive alliances

We consider complexity issues and upper bounds for defensive alliances and strong global offensive alliances in graphs. We prove that it is NP-complete to decide for a given 6-regular graph G and a given integer a, whether G contains a defensive alliance of order at most a. Furthermore, we prove that determining the strong global offensive alliance number γô(G) of a graph G is APX-hard for cubi...

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Weighted Alliances in Graphs

Let G = (V, E) be a graph and let W:V→N be a non-negative integer weighting of the vertices in V. A nonempty set of vertices S ⊆ V is called a weighted defensive alliance if ∀v ∈ S ,∑u∈N[v]∩S w(u) ≥ ∑x∈N(v)−S w(x). A non-empty set S ⊆ V is a weighted offensive alliance if ∀v ∈ δS ,∑u∈N(v)∩S w(u) ≥ ∑x∈N[v]−S w(x). A weighted alliance which is both defensive and offensive is called a weighted pow...

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ژورنال

عنوان ژورنال: American Journal of Sociology

سال: 1895

ISSN: 0002-9602,1537-5390

DOI: 10.1086/210514